In this paper, the wave propagation approach is presented for free vibration analysis of non- uniform rectangular membranes. Literature reviews reveal that most bodies analyzed by this …
A Bahrami, MR Ilkhani… - Journal of Vibration and …, 2015 - journals.sagepub.com
Wave propagation is one of the famous approaches for analyzing the vibration of solid structures. Literature reviews show that most bodies analyzed with this approach are one …
SW Kang, JM Lee - Journal of Sound and Vibration, 2002 - Elsevier
The natural frequencies and mode shapes of a composite rectangular membrane with no exact solutions are found by using an analytical method appropriate for the geometric …
N Namdari, A Dehghan - … Journal of Advanced Engineering and Science, 2018 - irjaes.com
The main goal of present study is to simulate vibrations of rectangular and circular membranes using COMSOL software. In the simulation procedure, two rectangular and one …
SW Kang, JM Lee, YJ Kang - Journal of Sound and Vibration, 1999 - Elsevier
In the present study, a theoretical formulation based on the collocation method is presented for the vibration analysis of arbitrarily shaped membranes. The mathematical relation …
CP Filipich, MB Rosales - Journal of sound and vibration, 2007 - Elsevier
The study deals with the generalized solution of the title problem. The free vibration problem of a rectangular membrane with partial domains each of uniform density and arbitrary …
GR Buchanan - Journal of Sound and Vibration, 2005 - Elsevier
The vibration analysis of composite circular and annular membranes has been studied in recent years with results obtained using exact solutions, energy methods and finite element …
SW Kang, JM Lee - Journal of sound and vibration, 2004 - Elsevier
We introduced an analytical approach for free vibration analysis of a composite rectangular membrane, composed of two homogeneous regions whose interface is oblique [1]. In the …
X Liu, X Zhao, C Xie - Journal of Sound and Vibration, 2020 - Elsevier
This paper proposes exact dynamic stiffness formulations for membranes and their assemblies under any arbitrary classical boundary conditions. First, by taking exact solutions …